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Triangle Resolution: Trigonometry Basics
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Related lectures (52)
Analytical Geometry: Proof of Exercise 5
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Focuses on the proof of Exercise 5 in Analytical Geometry, emphasizing trigonometry concepts in solving geometric problems.
Trigonometric Functions: Basics and Applications
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Introduces the basics of trigonometric functions, their properties, and practical applications in geometry and physics.
Geometry: Euclidean Elements & Vitruvius
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Explores Euclid's first proposition, ancient symmetria, and Vitruvius' architectural figures.
Functions, Bijection
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Explains surjectivity, injectivity, and bijectivity in functions, including trigonometric examples.
Analytical Geometry: Bisectors and Areas
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Explores the properties of bisectors and areas in Analytical Geometry.
Regular Polyhedra: Definitions and Symmetries
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Explores the definitions and symmetries of regular polyhedra, focusing on the five known convex regular polyhedra from ancient times.
Solving Equations with Sine Functions
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Covers solving equations with sine functions and their real-life applications.
Parametrized Curves in 2D: Examples and Properties
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Explores parametrized curves in 2D, including segments, straight lines, and circles with trigonometric functions.
Structural Mechanics Principles: Equilibrium and Stability
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Explores the principles of structural mechanics, including internal loads, equilibrium stability, and the superposition principle.
Solutions to QCM 1-3
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Covers the solutions to multiple-choice questions 1 to 3.
Advanced Physics I
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Covers advanced physics topics including definitions, rectilinear motion, vectors, and motion in three dimensions.
Taylor Series: Basics and Applications
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Introduces Taylor series, covering their basics and applications in approximating functions and calculating limits.
Taylor Development: Higher Derivatives
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Covers the calculation of Taylor polynomials, higher derivatives, and Taylor series using examples.
Vector Manipulation: Live Written Corrections
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Covers vector manipulation, including Cartesian coordinates, magnitudes, angles, and resultant forces through live written corrections of exercises.
How to Compute Derivatives?: Analysis 1 Lecture 18
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Covers continuity, differentiation, and algebraic operations, including the computation of derivatives for various functions.
Eigenstate Thermalization Hypothesis
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Explores the Eigenstate Thermalization Hypothesis in quantum systems, emphasizing the random matrix theory and the behavior of observables in thermal equilibrium.
Real Functions of a Real Variable
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Covers the terminology and conventions of real functions of a real variable.
Harmonic Motion: Static Displacement
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Explores harmonic motion, displacement, amplitude, velocity, and frequency behavior in mechanical systems.
Trigonometric Interpolation: Approximation of Periodic Functions and Signals
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Explores trigonometric interpolation for approximating periodic functions and signals using equally spaced nodes.
Angle Conjectures and False Claims
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Discusses angle conjectures, false claims, geometric configurations, and finding collections of sets.
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